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Titlebook: New Trends in the Applications of Differential Equations in Sciences; NTADES 2023, Saints Angela Slavova Conference proceedings 2024 The E

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发表于 2025-3-21 19:37:06 | 显示全部楼层 |阅读模式
书目名称New Trends in the Applications of Differential Equations in Sciences
副标题NTADES 2023, Saints
编辑Angela Slavova
视频video
概述Provides solutions to industrial problems with a focus on real-world applications.Presents many computer simulations.Includes wide range of applications in fields like physics, biology, economics, and
丛书名称Springer Proceedings in Mathematics & Statistics
图书封面Titlebook: New Trends in the Applications of Differential Equations in Sciences; NTADES 2023, Saints  Angela Slavova Conference proceedings 2024 The E
描述.This book convenes peer-reviewed, selected papers presented at the Tenth International Conference New Trends in the Applications of Differential Equations in Sciences (NTADES) held in Saints Constantine and Helena, Bulgaria, July 17–20, 2023. Contributions are devoted to many applications of differential equations in different fields of science. A number of phenomena in nature (physics, chemistry, biology) and in society (economics) result in problems leading to the study of linear and nonlinear differential equations, stochastic equations, statistics, analysis, numerical analysis, optimization, and more. The main topics are presented in the five parts of the book - applications in mathematical physics, mathematical biology, financial mathematics, neuroscience, and fractional analysis..In this volume, the reader will find a wide range of problems concerning recent achievements in both theoretical and applied mathematics. The main goal is to promote the exchange of new ideas and research between scientists, who develop and study differential equations, and researchers, who apply them to solve real-life problems. The book promotes basic research in mathematics leading to new methods
出版日期Conference proceedings 2024
关键词numerical methods; mathematical physics; mathematical biology; fractional calculus; neural networks; neur
版次1
doihttps://doi.org/10.1007/978-3-031-53212-2
isbn_ebook978-3-031-53212-2Series ISSN 2194-1009 Series E-ISSN 2194-1017
issn_series 2194-1009
copyrightThe Editor(s) (if applicable) and The Author(s), under exclusive license to Springer Nature Switzerl
The information of publication is updating

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Robin Boundary Value Problem for Some Nonlinear Nonlocal Elliptic Partial Differential Equationsinary differential equation with cubic nonlinearity in the unit interval. The radial solutions in the first case and the classical solutions in the second one are written into explicit form. The real- valued spectral parameter can be bounded and unbounded and participates in the formulae for the corresponding solutions.
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Influence of Stimulus on the Motion of Substance in a Channel of Network. The influence of the stimulus on the distribution of the substance in the network node is studied. The model is used for a study of the changes in the numbers of young and experienced researches in a research organization.
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On the Loss of Regularity in a Degenerate Vibrating Beam Equationof derivatives . on a subset of positive time measure . for every . We also find explicitly a basis of eigenfunctions for the degenerate elliptic operator which do not belong to any Sobolev space with index
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Several Relationships Connected to a Special Function Used in the Simple Equations Method (SEsM)The use of certain classes of simple equations in the Simple Equations Method (SEsM) favors the occurrence of a specific special function in these solutions. We discuss this special function and its specific cases and derive some relationships which connect the special functions possessing different parameters.
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On the Exact Solutions of a Sequence of Nonlinear Differential Equations Possessing Polynomial NonliWe apply the Simple Equations Method (SEsM) to a sequence of nonlinear differential equations possessing polynomial nonlinearities and connected to the SEIR model of epidemics spread. Exact solutions are obtained and several of these solutions are discussed from the point of view of application to the model of epidemic waves.
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